Derives a closed formula via character theory for counting zero-sum subsequences that, under an ideal-sequence correspondence, counts principal divisors of ideals in Dedekind domains with finite class group, generalizing d_0(n).
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A formula of counting divisors in integers rings: a generalization of the divisor function $d_0(n)$
Derives a closed formula via character theory for counting zero-sum subsequences that, under an ideal-sequence correspondence, counts principal divisors of ideals in Dedekind domains with finite class group, generalizing d_0(n).